Numerical_Anchors_Operational_Hypothesis HJM GTWSSF Theory

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Authors: Robert Kupski
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Abstract

Prezentacja Numerical_Anchors_Operational_Hypothesis HJM GTWSSF Theory: Introduction: Numerical Anchors Operational Hypothesis within the HJM GTWSSF Theory This presentation delineates the Numerical Anchors Operational Hypothesis (NAOH), a critical analytical bridge within the Global Theory of Common Couplings of Fundamental Structures (GTWSSF). The primary objective is to transition from abstract structural ontology to a verifiable, deterministic mathematical model by identifying physical constants not as arbitrary empirical values, but as emergent "Numerical Anchors" dictated by the internal logic of the system. Core Objectives of the NAOH: Derivation of Fundamental Constants: The hypothesis posits that universal constants (e.g., the fine-structure constant, Planck length, and vacuum permittivity) are rigid outputs of the Universal Structural Code (USC). They represent the only stable numerical solutions allowed by the geometry of fundamental couplings. Structural Determinism: By employing the HJM (Hard-Junction Model) approach, the research demonstrates that these "anchors" prevent structural collapse within the continuum, ensuring the stability of matter across different scales. Operational Mapping: The work provides a methodology for mapping informational couplings onto physical observables, effectively treating the universe as a self-correcting computational architecture. Significance for the GTWSSF-USC-GTCW Framework: The integration of Numerical Anchors provides the necessary quantitative rigor to validate the Global Theory of Cyclicity of Universes (GTCW). In this context, the cyclic nature of the cosmos is governed by the oscillation of these anchors between phase transitions, ensuring that each subsequent universe iteration adheres to the same fundamental Universal Structural Code. This document serves as a foundational technical brief for researchers in theoretical physics and information theory, aiming to redefine the relationship between mathematical necessity and physical reality.

Fields of Study & Subjects

Advanced Mathematical Theories and Applications Relativity and Gravitational Theory Cosmology and Gravitation Theories

Publication details

Journal / source
Zenodo (CERN European Organization for Nuclear Research)
Publication date
29 January 2026